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Small Mersenne Prime Factors
Prime numbers of the form Mp= 2p − 1 are called Mersenne primes. For Mp to be prime, p must also be prime.
Any factor q of a Mersenne number 2p − 1 must be of the form 2kp + 1, where integer k ≥ 0. Furthermore, q must be 1 or 7 mod 8.
Exponent Prime Factor Digits Year
4112403598224807199 ~1998
4112441398224882799 ~1998
411245117328996093710 ~2000
4112543038225086079 ~1998
4112601238225202479 ~1998
4112611318225222639 ~1998
4112619238225238479 ~1998
4112655118225310239 ~1998
4112809318225618639 ~1998
4112998798225997599 ~1998
411308153246784891910 ~1999
4113111718226223439 ~1998
411311561246786936710 ~1999
411327157246796294310 ~1999
4113272638226545279 ~1998
411327913246796747910 ~1999
4113808918227617839 ~1998
4113888718227777439 ~1998
411389221246833532710 ~1999
4114063798228127599 ~1998
411427937246856762310 ~1999
4114370638228741279 ~1998
4114490998228981999 ~1998
411451709329161367310 ~2000
4114780438229560879 ~1998
Exponent Prime Factor Digits Year
4114805998229611999 ~1998
411483533246890119910 ~1999
4114842598229685199 ~1998
4114897198229794399 ~1998
411501737987604168910 ~2001
411513173576118442310 ~2000
4115301838230603679 ~1998
4115396998230793999 ~1998
4115406118230812239 ~1998
411548941246929364710 ~1999
411558403658493444910 ~2000
4115599438231198879 ~1998
4115664118231328239 ~1998
4115989918231979839 ~1998
411615073658584116910 ~2000
4116195838232391679 ~1998
4116324118232648239 ~1998
411637229576292120710 ~2000
411639493658623188910 ~2000
411648233246988939910 ~1999
4116593998233187999 ~1998
4116681718233363439 ~1998
4116985318233970639 ~1998
4117096918234193839 ~1998
411711479329369183310 ~2000
Exponent Prime Factor Digits Year
4117185238234370479 ~1998
4117234438234468879 ~1998
411727747411727747110 ~2000
411746197247047718310 ~1999
411749441247049664710 ~1999
411753179329402543310 ~2000
411753841247052304710 ~1999
411754801247052880710 ~1999
4117749598235499199 ~1998
4117957318235914639 ~1998
411797693247078615910 ~1999
411797929988315029710 ~2001
4118005918236011839 ~1998
4118029918236059839 ~1998
4118045518236091039 ~1998
411808157329446525710 ~2000
4118172238236344479 ~1998
4118225038236450079 ~1998
4118256118236512239 ~1998
4118297638236595279 ~1998
411841879411841879110 ~2000
411851821247111092710 ~1999
4118540398237080799 ~1998
4118799598237599199 ~1998
411887137247132282310 ~1999
Exponent Prime Factor Digits Year
4118896271647558508111 ~2001
4118931598237863199 ~1998
4118935198237870399 ~1998
4119050518238101039 ~1998
411910777247146466310 ~1999
411913699741444658310 ~2001
4119174838238349679 ~1998
4119254638238509279 ~1998
411930209576702292710 ~2000
411948869329559095310 ~2000
4119569998239139999 ~1998
411962891329570312910 ~2000
411968993247181395910 ~1999
4119788398239576799 ~1998
4119822118239644239 ~1998
4120084798240169599 ~1998
412020859412020859110 ~2000
412038559741669406310 ~2001
412042667329634133710 ~2000
4120430398240860799 ~1998
412045981247227588710 ~1999
4120579798241159599 ~1998
4120582198241164399 ~1998
4120610038241220079 ~1998
4120737718241475439 ~1998
3092
GIMPS The Prime Pages FactorDb.com
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25-04-20